python-pour-finance/04-Visualisation-Matplotlib.../04-01-Matplotlib/.ipynb_checkpoints/Matplotlib-checkpoint.ipynb

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{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"___\n",
"\n",
"<a href='http://www.pieriandata.com'> <img src='../../Pierian_Data_Logo.png' /></a>\n",
"___\n",
"# Matplotlib Overview Lecture"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Introduction"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Matplotlib is the \"grandfather\" library of data visualization with Python. It was created by John Hunter. He created it to try to replicate MatLab's (another programming language) plotting capabilities in Python. So if you happen to be familiar with matlab, matplotlib will feel natural to you.\n",
"\n",
"It is an excellent 2D and 3D graphics library for generating scientific figures. \n",
"\n",
"Some of the major Pros of Matplotlib are:\n",
"\n",
"* Generally easy to get started for simple plots\n",
"* Support for custom labels and texts\n",
"* Great control of every element in a figure\n",
"* High-quality output in many formats\n",
"* Very customizable in general\n",
"\n",
"Matplotlib allows you to create reproducible figures programmatically. Let's learn how to use it! Before continuing this lecture, I encourage you just to explore the official Matplotlib web page: http://matplotlib.org/\n",
"\n",
"## Installation \n",
"\n",
"You'll need to install matplotlib first with either:\n",
"\n",
" conda install matplotlib\n",
"or\n",
" pip install matplotlib\n",
" \n",
"## Importing"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Import the `matplotlib.pyplot` module under the name `plt` (the tidy way):"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import matplotlib.pyplot as plt"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"You'll also need to use this line to see plots in the notebook:"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"%matplotlib inline"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"That line is only for jupyter notebooks, if you are using another editor, you'll use: **plt.show()** at the end of all your plotting commands to have the figure pop up in another window."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"# Basic Example\n",
"\n",
"Let's walk through a very simple example using two numpy arrays:"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Example\n",
"\n",
"Let's walk through a very simple example using two numpy arrays. You can also use lists, but most likely you'll be passing numpy arrays or pandas columns (which essentially also behave like arrays).\n",
"\n",
"** The data we want to plot:**"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import numpy as np\n",
"x = np.linspace(0, 5, 11)\n",
"y = x ** 2"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"array([ 0. , 0.5, 1. , 1.5, 2. , 2.5, 3. , 3.5, 4. , 4.5, 5. ])"
]
},
"execution_count": 4,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"x"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"array([ 0. , 0.25, 1. , 2.25, 4. , 6.25, 9. , 12.25,\n",
" 16. , 20.25, 25. ])"
]
},
"execution_count": 5,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"y"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Basic Matplotlib Commands\n",
"\n",
"We can create a very simple line plot using the following ( I encourage you to pause and use Shift+Tab along the way to check out the document strings for the functions we are using)."
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [
{
"data": {
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"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f677f2e8>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.plot(x, y, 'r') # 'r' is the color red\n",
"plt.xlabel('X Axis Title Here')\n",
"plt.ylabel('Y Axis Title Here')\n",
"plt.title('String Title Here')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Creating Multiplots on Same Canvas"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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V0rx5fHkbuCJaD37/pPvZlrWNY9OOjdZTSJLSlIsvW7bA+edD27bw3HO+08h+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\noYIuIhIS/x9Kk1poUnUOtQAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6b7ffd0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# plt.subplot(nrows, ncols, plot_number)\n",
"plt.subplot(1,2,1)\n",
"plt.plot(x, y, 'r--') # More on color options later\n",
"plt.subplot(1,2,2)\n",
"plt.plot(y, x, 'g*-');"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"___\n",
"# Matplotlib Object Oriented Method\n",
"Now that we've seen the basics, let's break it all down with a more formal introduction of Matplotlib's Object Oriented API. This means we will instantiate figure objects and then call methods or attributes from that object."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Introduction to the Object Oriented Method"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The main idea in using the more formal Object Oriented method is to create figure objects and then just call methods or attributes off of that object. This approach is nicer when dealing with a canvas that has multiple plots on it. \n",
"\n",
"To begin we create a figure instance. Then we can add axes to that figure:"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.text.Text at 0x2b3f6d44a58>"
]
},
"execution_count": 8,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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T4ZJmAq8Bk4FvR8Q/001/lOSmhWYt4rzzYNw4aGuDG26AIUPKrsjKkOXqqQMi4i+dbYiI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\nMDOzzBwaZmaWmUPDzMwyc2iYmVlm/wNZSUGQ0B+MzgAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6ceba90>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Create Figure (empty canvas)\n",
"fig = plt.figure()\n",
"\n",
"# Add set of axes to figure\n",
"axes = fig.add_axes([0.1, 0.1, 0.8, 0.8]) # left, bottom, width, height (range 0 to 1)\n",
"\n",
"# Plot on that set of axes\n",
"axes.plot(x, y, 'b')\n",
"axes.set_xlabel('Set X Label') # Notice the use of set_ to begin methods\n",
"axes.set_ylabel('Set y Label')\n",
"axes.set_title('Set Title')"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Code is a little more complicated, but the advantage is that we now have full control of where the plot axes are placed, and we can easily add more than one axis to the figure:"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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Xrh0rV64M7U7XrnVTed5yi5sa3RgDWGiEM39HVa0UkUuAmoAA633XcmT3uutP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\nMcbkiAWHMcaYHLHgMMYYkyP/D0eyrd0IaGuXAAAAAElFTkSuQmCC\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6d8c978>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Creates blank canvas\n",
"fig = plt.figure()\n",
"\n",
"axes1 = fig.add_axes([0.1, 0.1, 0.8, 0.8]) # main axes\n",
"axes2 = fig.add_axes([0.2, 0.5, 0.4, 0.3]) # inset axes\n",
"\n",
"# Larger Figure Axes 1\n",
"axes1.plot(x, y, 'b')\n",
"axes1.set_xlabel('X_label_axes2')\n",
"axes1.set_ylabel('Y_label_axes2')\n",
"axes1.set_title('Axes 2 Title')\n",
"\n",
"# Insert Figure Axes 2\n",
"axes2.plot(y, x, 'r')\n",
"axes2.set_xlabel('X_label_axes2')\n",
"axes2.set_ylabel('Y_label_axes2')\n",
"axes2.set_title('Axes 2 Title');"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## subplots()\n",
"\n",
"The plt.subplots() object will act as a more automatic axis manager.\n",
"\n",
"Basic use cases:"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6d93c88>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Use similar to plt.figure() except use tuple unpacking to grab fig and axes\n",
"fig, axes = plt.subplots()\n",
"\n",
"# Now use the axes object to add stuff to plot\n",
"axes.plot(x, y, 'r')\n",
"axes.set_xlabel('x')\n",
"axes.set_ylabel('y')\n",
"axes.set_title('title');"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Then you can specify the number of rows and columns when creating the subplots() object:"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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VCpLUhJ+0laQmLHxJasLCl6QmLHxJasLCl6QmLHxJasLCl6Qm/hdmHqOclqRawgAAAABJ\nRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f677f0b8>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Empty canvas of 1 by 2 subplots\n",
"fig, axes = plt.subplots(nrows=1, ncols=2)"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"array([<matplotlib.axes._subplots.AxesSubplot object at 0x000002B3F6F41A58>,\n",
" <matplotlib.axes._subplots.AxesSubplot object at 0x000002B3F6FABCF8>], dtype=object)"
]
},
"execution_count": 12,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"# Axes is an array of axes to plot on\n",
"axes"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can iterate through this array:"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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umvdS0yKVyqWmTzkFNt88dDTJUyKQxFSWml5//dDRiCQnhlLT1SgRSGJiKjUtUlYuNX3k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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f677f0b8>"
]
},
"execution_count": 13,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"for ax in axes:\n",
" ax.plot(x, y, 'b')\n",
" ax.set_xlabel('x')\n",
" ax.set_ylabel('y')\n",
" ax.set_title('title')\n",
"\n",
"# Display the figure object \n",
"fig"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"A common issue with matplolib is overlapping subplots or figures. We ca use **fig.tight_layout()** or **plt.tight_layout()** method, which automatically adjusts the positions of the axes on the figure canvas so that there is no overlapping content:"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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uqFyysu44RJYVFh+G5KvJGPHoCN1R8oQFRaYzI3YGLly/gDcffVN3FCLLsuXYMH7reNQp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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f70666a0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, axes = plt.subplots(nrows=1, ncols=2)\n",
"\n",
"for ax in axes:\n",
" ax.plot(x, y, 'g')\n",
" ax.set_xlabel('x')\n",
" ax.set_ylabel('y')\n",
" ax.set_title('title')\n",
"\n",
"fig \n",
"plt.tight_layout()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Figure size, aspect ratio and DPI"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Matplotlib allows the aspect ratio, DPI and figure size to be specified when the Figure object is created. You can use the `figsize` and `dpi` keyword arguments. \n",
"* `figsize` is a tuple of the width and height of the figure in inches\n",
"* `dpi` is the dots-per-inch (pixel per inch). \n",
"\n",
"For example:"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6da0c50>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig = plt.figure(figsize=(8,4), dpi=100)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The same arguments can also be passed to layout managers, such as the `subplots` function:"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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OlZbfc3Xwe64Ofs+Vz++4OpTD9+w4hyRJktRChmhJkiSphQzRmzeu6ALUJvye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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6f58320>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, axes = plt.subplots(figsize=(12,3))\n",
"\n",
"axes.plot(x, y, 'r')\n",
"axes.set_xlabel('x')\n",
"axes.set_ylabel('y')\n",
"axes.set_title('title');"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Saving figures\n",
"Matplotlib can generate high-quality output in a number formats, including PNG, JPG, EPS, SVG, PGF and PDF. "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"To save a figure to a file we can use the `savefig` method in the `Figure` class:"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"fig.savefig(\"filename.png\")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Here we can also optionally specify the DPI and choose between different output formats:"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"fig.savefig(\"filename.png\", dpi=200)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"____\n",
"## Legends, labels and titles"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now that we have covered the basics of how to create a figure canvas and add axes instances to the canvas, let's look at how decorate a figure with titles, axis labels, and legends."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"**Figure titles**\n",
"\n",
"A title can be added to each axis instance in a figure. To set the title, use the `set_title` method in the axes instance:"
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"ax.set_title(\"title\");"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"**Axis labels**\n",
"\n",
"Similarly, with the methods `set_xlabel` and `set_ylabel`, we can set the labels of the X and Y axes:"
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"ax.set_xlabel(\"x\")\n",
"ax.set_ylabel(\"y\");"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Legends"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"You can use the **label=\"label text\"** keyword argument when plots or other objects are added to the figure, and then using the **legend** method without arguments to add the legend to the figure: "
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.legend.Legend at 0x2b3f6ed2c18>"
]
},
"execution_count": 21,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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KCzhzzAAmDC3kkNLepCVAwX6aCldE9s+mpd78x6tegwFHwHkPQ+kRfqeSBFTf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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6cfaa20>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig = plt.figure()\n",
"\n",
"ax = fig.add_axes([0,0,1,1])\n",
"\n",
"ax.plot(x, x**2, label=\"x**2\")\n",
"ax.plot(x, x**3, label=\"x**3\")\n",
"ax.legend()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Notice how are legend overlaps some of the actual plot!\n",
"\n",
"The **legend** function takes an optional keyword argument **loc** that can be used to specify where in the figure the legend is to be drawn. The allowed values of **loc** are numerical codes for the various places the legend can be drawn. See the [documentation page](http://matplotlib.org/users/legend_guide.html#legend-location) for details. Some of the most common **loc** values are:"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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KCzhzzAAmDC3kkNLepCVAwX6aCldE9s+mpd78x6tegwFHwHkPQ+kRfqeSBFTf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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6cfaa20>"
]
},
"execution_count": 22,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"# Lots of options....\n",
"\n",
"ax.legend(loc=1) # upper right corner\n",
"ax.legend(loc=2) # upper left corner\n",
"ax.legend(loc=3) # lower left corner\n",
"ax.legend(loc=4) # lower right corner\n",
"\n",
"# .. many more options are available\n",
"\n",
"# Most common to choose\n",
"ax.legend(loc=0) # let matplotlib decide the optimal location\n",
"fig"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Setting colors, linewidths, linetypes\n",
"\n",
"Matplotlib gives you *a lot* of options for customizing colors, linewidths, and linetypes. \n",
"\n",
"There is the basic MATLAB like syntax (which I would suggest you avoid using for more clairty sake:"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Colors with MatLab like syntax"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"With matplotlib, we can define the colors of lines and other graphical elements in a number of ways. First of all, we can use the MATLAB-like syntax where `'b'` means blue, `'g'` means green, etc. The MATLAB API for selecting line styles are also supported: where, for example, 'b.-' means a blue line with dots:"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"[<matplotlib.lines.Line2D at 0x2b3f76d6e10>]"
]
},
"execution_count": 23,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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OpVPmVTflSatuRKLTwfyDxMfGExcTh3MOM/M7UlSpiFU3IiInlF+Yz/UTruc37/5GJe8z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\nTkUvIhLl/h9Dyuc3sxNDWwAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f70784e0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# MATLAB style line color and style \n",
"fig, ax = plt.subplots()\n",
"ax.plot(x, x**2, 'b.-') # blue line with dots\n",
"ax.plot(x, x**3, 'g--') # green dashed line"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Colors with the color= parameter"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can also define colors by their names or RGB hex codes and optionally provide an alpha value using the `color` and `alpha` keyword arguments. Alpha indicates opacity."
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"[<matplotlib.lines.Line2D at 0x2b3f774efd0>]"
]
},
"execution_count": 24,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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DqzNg6Tch0J4/K/d19VH0ehGuvS4aTzQSMTeCjc9uJOFrCfgH27N7dXcPXgvW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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6c6f2e8>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, ax = plt.subplots()\n",
"\n",
"ax.plot(x, x+1, color=\"blue\", alpha=0.5) # half-transparant\n",
"ax.plot(x, x+2, color=\"#8B008B\") # RGB hex code\n",
"ax.plot(x, x+3, color=\"#FF8C00\") # RGB hex code "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Line and marker styles"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"To change the line width, we can use the `linewidth` or `lw` keyword argument. The line style can be selected using the `linestyle` or `ls` keyword arguments:"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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KfPQRz/6OhsejDJgrK3lWeGAAKC4GWluTmWF1ptjhAEpUX/eSEuCEE0b/3Nt0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\nAAAAqIDADAAAAFRAYAYAAAAq+B8SRuWGI+PtEgAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f7700400>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, ax = plt.subplots(figsize=(12,6))\n",
"\n",
"ax.plot(x, x+1, color=\"red\", linewidth=0.25)\n",
"ax.plot(x, x+2, color=\"red\", linewidth=0.50)\n",
"ax.plot(x, x+3, color=\"red\", linewidth=1.00)\n",
"ax.plot(x, x+4, color=\"red\", linewidth=2.00)\n",
"\n",
"# possible linestype options -, , -., :, steps\n",
"ax.plot(x, x+5, color=\"green\", lw=3, linestyle='-')\n",
"ax.plot(x, x+6, color=\"green\", lw=3, ls='-.')\n",
"ax.plot(x, x+7, color=\"green\", lw=3, ls=':')\n",
"\n",
"# custom dash\n",
"line, = ax.plot(x, x+8, color=\"black\", lw=1.50)\n",
"line.set_dashes([5, 10, 15, 10]) # format: line length, space length, ...\n",
"\n",
"# possible marker symbols: marker = '+', 'o', '*', 's', ',', '.', '1', '2', '3', '4', ...\n",
"ax.plot(x, x+ 9, color=\"blue\", lw=3, ls='-', marker='+')\n",
"ax.plot(x, x+10, color=\"blue\", lw=3, ls='--', marker='o')\n",
"ax.plot(x, x+11, color=\"blue\", lw=3, ls='-', marker='s')\n",
"ax.plot(x, x+12, color=\"blue\", lw=3, ls='--', marker='1')\n",
"\n",
"# marker size and color\n",
"ax.plot(x, x+13, color=\"purple\", lw=1, ls='-', marker='o', markersize=2)\n",
"ax.plot(x, x+14, color=\"purple\", lw=1, ls='-', marker='o', markersize=4)\n",
"ax.plot(x, x+15, color=\"purple\", lw=1, ls='-', marker='o', markersize=8, markerfacecolor=\"red\")\n",
"ax.plot(x, x+16, color=\"purple\", lw=1, ls='-', marker='s', markersize=8, \n",
" markerfacecolor=\"yellow\", markeredgewidth=3, markeredgecolor=\"green\");"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Control over axis appearance"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"In this section we will look at controlling axis sizing properties in a matplotlib figure."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Plot range"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can configure the ranges of the axes using the `set_ylim` and `set_xlim` methods in the axis object, or `axis('tight')` for automatically getting \"tightly fitted\" axes ranges:"
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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+mEbbAdC0e9jRSDIqLD/XuDOceF3Y0UglKstQjSHAaudcjnMuD3gXOJWgxiSA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\nJEGFs4iIiIhIEv4f8szxbTyungQAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f7774ef0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, axes = plt.subplots(1, 3, figsize=(12, 4))\n",
"\n",
"axes[0].plot(x, x**2, x, x**3)\n",
"axes[0].set_title(\"default axes ranges\")\n",
"\n",
"axes[1].plot(x, x**2, x, x**3)\n",
"axes[1].axis('tight')\n",
"axes[1].set_title(\"tight axes\")\n",
"\n",
"axes[2].plot(x, x**2, x, x**3)\n",
"axes[2].set_ylim([0, 60])\n",
"axes[2].set_xlim([2, 5])\n",
"axes[2].set_title(\"custom axes range\");"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Special Plot Types\n",
"\n",
"There are many specialized plots we can create, such as barplots, histograms, scatter plots, and much more. Most of these type of plots we will actually create using pandas. But here are a few examples of these type of plots:"
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.collections.PathCollection at 0x2b3f792af98>"
]
},
"execution_count": 27,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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CHZH0F1mf8vcl/antfy+3pOJFRC17vybpRW10IxeiFwJ9azFq27+rjcWoXyq5JuQsGyR8\nRtKliHi67HqKZnvY9lD2uaKNQf//LreqYkXEdETcGRGj2vh/fCYi/qbksgpl+9ZskF+2b5X0RUmF\nzV7b84EeEdclbS5GfUnSD4pYjHovsf28pJ9KGrP9ru3Hyq6pC45IekQbV20XstcDZRdVoAOSztp+\nQxsXLacjoi+m8fWZ/ZJes/0LST+T9HJE/Liog+35aYsAgObs+St0AEBzCHQASASBDgCJINABIBEE\nOgAkgkAHgEQQ6ACQCAIdABLx/+2jwypeg70nAAAAAElFTkSuQmCC\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f6c93f98>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.scatter(x,y)"
]
},
{
"cell_type": "code",
"execution_count": 28,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"(array([ 15., 6., 12., 9., 7., 13., 6., 16., 10., 6.]),\n",
" array([ 2. , 101.6, 201.2, 300.8, 400.4, 500. , 599.6, 699.2,\n",
" 798.8, 898.4, 998. ]),\n",
" <a list of 10 Patch objects>)"
]
},
"execution_count": 28,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXQAAAD8CAYAAABn919SAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nAAAAAElFTkSuQmCC\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f3c79400>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"from random import sample\n",
"data = sample(range(1, 1000), 100)\n",
"plt.hist(data)"
]
},
{
"cell_type": "code",
"execution_count": 29,
"metadata": {},
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXYAAAD8CAYAAABjAo9vAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\ngGT+H0S3VUr22AqiAAAAAElFTkSuQmCC\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x2b3f78511d0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"data = [np.random.normal(0, std, 100) for std in range(1, 4)]\n",
"\n",
"# rectangular box plot\n",
"plt.boxplot(data,vert=True,patch_artist=True); "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Further reading"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* http://www.matplotlib.org - The project web page for matplotlib.\n",
"* https://github.com/matplotlib/matplotlib - The source code for matplotlib.\n",
"* http://matplotlib.org/gallery.html - A large gallery showcaseing various types of plots matplotlib can create. Highly recommended! \n",
"* http://www.loria.fr/~rougier/teaching/matplotlib - A good matplotlib tutorial.\n",
"* http://scipy-lectures.github.io/matplotlib/matplotlib.html - Another good matplotlib reference.\n"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.6.1"
}
},
"nbformat": 4,
"nbformat_minor": 1
}